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A Modified Volume Of Fluid Advection Method For Uniform Cartesian Grids

机译:均匀笛卡尔网格的流体对流修正量

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This paper presents a modification on the stair-shaped volume of fluid (VOF) advection algorithm called defined donating and accepting region (DDAR) scheme which shows the importance of the more accurate definition of donating and accepting region. The algorithm which is suitable for uniform Cartesian grids uses multi-dimensional method of cell boundary flux integration. The performance of the modified scheme presented here has been compared with the performance of a number of alternative schemes taking into account translation, rotation and shear advection tests. In some aspects, the DDAR scheme is shown to be more accurate than linear constant and flux limited schemes, and in some way comparable with the linear piecewise schemes (PLIC). Without using any geometrical information, DDAR scheme predicts flux correctly using information of cell volume fraction and its face velocities and consequently improves the performance the first order DDR schemes.
机译:本文提出了一种对阶梯状流体对流算法(VOF)的改进,称为定义的捐赠和接受区域(DDAR)方案,该方案显示了更准确定义捐赠和接受区域的重要性。适用于均匀笛卡尔网格的算法使用单元边界通量积分的多维方法。此处介绍的改进方案的性能已与考虑平移,旋转和剪切对流测试的许多替代方案的性能进行了比较。在某些方面,DDAR方案显示出比线性常数和通量限制方案更准确,并且在某种程度上与线性分段方案(PLIC)相当。在不使用任何几何信息的情况下,DDAR方案使用单元体积分数及其面速度的信息正确地预测了通量,因此提高了一阶DDR方案的性能。

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